QUESTION 3 A toy car of mass m is pushed along a frictionless track so that it is moving at a speed v. It hits a spring with stiffness k at the end of the track causing the spring to compress. What is the maximum compression x of the spring? By conservation of energy. Kq + U1 = K2 + U2 Some of the terms in the equation above are zero: thus it can be simplified to: Isolating the compression x, 2, 1/2 Suppose the mass of the toy car moving at 2.5 m/s is 0.0505 kg and the spring constant is k- 605 N/m, the spring will experience a maximum compression of 0.0 84 m.

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Chapter1: Units, Trigonometry. And Vectors
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QUESTION 3
A toy car of mass m is pushed along a frictionless track so that it is moving at a speed v1. It hits a spring with stiffness k at the end of the track causing the spring to compress. What is the maximum compression x of the
spring?
By conservation of energy.
K1 + U1 = K2 + U2
Some of the terms in the egquation above are zero; thus it can be simplified to:
2 - 14
½m
Isolating the compression x,
x= (
2,
1/2
Suppose the mass of the toy car moving at 2.5 m/s is 0.0505 kg and the spring constant is k = 605 N/m, the spring will experience a maximum compression of 0.0
84 m.
Transcribed Image Text:QUESTION 3 A toy car of mass m is pushed along a frictionless track so that it is moving at a speed v1. It hits a spring with stiffness k at the end of the track causing the spring to compress. What is the maximum compression x of the spring? By conservation of energy. K1 + U1 = K2 + U2 Some of the terms in the egquation above are zero; thus it can be simplified to: 2 - 14 ½m Isolating the compression x, x= ( 2, 1/2 Suppose the mass of the toy car moving at 2.5 m/s is 0.0505 kg and the spring constant is k = 605 N/m, the spring will experience a maximum compression of 0.0 84 m.
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